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Year 7 Term 1

    Room 1
L.O.1
To be able to add and subtract
 any pair of two-digit numbers
30+40


Write the answer in your books.
Q. How did you work that out?

  We can get the answer using:
                the number fact 3 + 4
    and then applying place value x 10

  We can use a similar method for subtraction
LOOK….
                 50 – 20
  The number fact is 5 – 2
And the place value is x 10
Try these using the same method where
  possible:

 80 – 50
    70 + 40
          34 + 54
                75 – 40
                      46 + 52
                            58 – 25
                                  80+ 40
In your book write synonyms for:
     +                   -
L.O.2
To be able to add or subtract the nearest
multiple of 10 ,100 or 1000 then adjust.
Round these numbers:
1. To the nearest 10
  34      27         78          66     55
2. To the nearest 100
 167      761        354         855         21
3. To the nearest 1000
  2435 7328          4982      6525      7721

Write in your books how much we had to adjust
 each number by.
We can use rounding as a strategy for
        addition and subtraction.
                93 – 69
Thus:
1. What multiple of 10 is nearest to 69?
2. What is 93 – 70?
3. Have we subtracted more or less than
   69?
4. How should we adjust the answer to
   make it correct?
Our sum is:

 93 – 69 = ( 93 – 70 ) + 1
          = 23 + 1
          = 24
This can be shown on a number line.

     +1           -70


    23 24                        93
Our sum is now:

 93 – 69 = ( 93 – 70 ) + 1
          = 23 + 1
          = 24
This can be shown on a number line.
                  -70


     +1

    23 24                        93
We are going to try this: 368 + 51.
  368 + 51 = (368 + 50) + 1
            = 418 + 1
            = 419
Draw the number line in your books.

                 +50                    +1


 368                                  418    419
Try this:
   286 – 97 = (286 – 100) + 3
            = 186 + 3
            = 189
We need a volunteer to draw the number line!
Try this:
   5250 – 1998 = (5250 – 2000) + 2
               = 3250 + 2
               = 3252
We need a volunteer to draw the number line
Try this
     458 + 199 = (458 + 200) – 1
               = 658 – 1
               = 657
 We need a volunteer to draw the number line
Do these :
  include the written sum   and the number line.

All groups:     + Spheres           + Prisms

 289 – 98        756 – 197          2348 – 1996

 645 + 69        572 + 196          5932 + 2995

 584 – 97        615 - 498          3688 - 1994

1267 + 88       1546 + 997          5482 + 1988
Look at these:
    73 + 26                182 – 95

   6003 – 5994             56 – 29

     73 + 200              583 – 71

Q. For which of these would you use the rounding
    and adjusting strategy?
Q . How would you tackle the other questions?
By the end of the lesson the children should
be able to:
   For example, work out mentally that:
              274 + 96 = 370
       as 274 + 100 – 4 = 374 – 4
                        = 370

      and 4005 – 1997 = 2008
    as 4005 – 2000 + 3
Year 5 Term 2 Unit 9

       Day 2
L.O.1
 To be able to recall addition and subtraction
facts for each number to 20 and extending to
                multiples of 10.
Write the answer in your books to the following:




15 – 7          12 + 8          9+8                3+4

   7+6                   11 + 11                   14 – 5


12 – 4          6 + 13          8–5                17 + 6


                          19 – 10
Q. What strategies can we use for quick recall?

We can :
1. double and subtract or add
             e.g. 6 + 7 = 6 + 6 +1
2. round up or down and subtract or add the
    difference
             e.g. 8 + 12 = 8 + 10 + 2
3. Subtract even numbers by halving it and
    subtracting it twice
             e.g. 16 – 4 = 16 – 2 - 2
We can use the same strategies with
  multiples of 10.

Do these in your book:

70 + 60    10 +20        140 – 50   190 – 100

Can you see the similarities?
Q. Did you see the similarities?




Q. What strategies did you use?
L.O.2
To be able to add several numbers.
40 + 90 + 60 + 50

Copy these numbers into your book as
 they are here and calculate the total.

Q. How did you find the total?
To find the total we can;

1. look for numbers that sum 100
               60 + 40
2. start with the largest number first
               90 + 60 +
Now try these:

60 + 70 + 20 + 80 + 20 + 30 + 80 + 70

50 + 60 + 30 + 80 + 40 + 90 + 40 + 50


Q. What strategies did you use?
Look at this calculation:


         63 + 15 + 35

Q. What strategies do you use?
To find the total we can;

1. look for unit pairs that make 10
               35 + 15
2. start with the largest number first
               63 + 35
1 + 2 + 3 + 4 + 5 + 5+ 6 + 7 + 8 + 9


Copy these numbers into your book
and add them up.

  Remember to use pairing strategy.
The answer is 50.
Q. How many pairs of numbers sum
 to 10?



1 + 2 + 3 + 4 + 5 + 5+ 6 + 7 + 8 + 9

            = 5 X 10
Look at this calculation:


          4+4+3+5

Q. What multiplication is this
equivalent to?
To find the answer we must first do the
 calculation using our addition strategies.
          4 + 4 + 3 + 5 = 16

    16 is the equivalent to 4 X 4

Q Who got this right?
Q. How can we represent the
following as a multiplication?


         18 + 20 + 22
To find the answer we must first do the
calculation using our addition strategies.
                18 + 20 + 22
When we look at the numbers we can see that
    18 and 22 make 40 ; a multiple of 20
          20 is also a multiple of 20

That means that there are 3 multiples of 20 so
        60 is the equivalent to 20 X 3
Let’s look at this one

       48 + 49 + 50 + 51 + 52

Q. What strategies could we use to find
the sum?
To find the total we can;
 1. look for numbers that sum 100
                48 +52
 2. start with the largest number first
                52 + 51 +
 3. look for multiples
                50
 4. look for unit pairs of 10
                51 + 49
Showing your method, do the following
 in your books:

    18 + 19 + 20 + 21 + 22

    26 + 28 + 30 + 32 + 34

    64 + 66 + 70 + 74 + 76

    83 + 85 + 90 + 97 + 95
Q. What strategies did you use to find
the answers?



Q. Which strategy do you think is best
for this calculation?

        18 + 19 + 20 + 21 + 22
Copy this into your books

20     2       49      23
86     17      64      50
60     38      21       7
40     16      62      42
In your books write down sets of
numbers from the table that you can
total using all the addition strategies
we have looked at today.
Year 5 Term 2 Unit 9

       Day 3
L.O.1
To be able to add near doubles including
               decimals.
Look at this calculation

                 35 + 36

Q What strategy could you use to find the
  sum?

Look at the numbers, they are near doubles of
  each other.
To calculate the sum we simply have to double one of the
    numbers and adjust the answer.

    E.g.           35 + 36 = (35 x 2) +1

                   70 + 1 = 71

                          OR

                   35 + 36 = (36 x 2) -1

                   72 – 1 = 71
Try these using one or all of the near
   doubling strategies:

              41 + 42 =
              85 + 82 =
              53 + 50 =
              11 + 15 =
Now work out these calculations



     17 + 16 and 1.7 + 1.6


 Q. How did you work them out?
To find the sum of 16 + 17 we double and
 adjust the numbers.

    16 x 2 = 32
    32 + 1 = 33

  If 16 is the same as 1.6 x 10
 and 17 is the same as 1.7
Q. How can this help us work out
            1.6 + 1.7?
The answer is simple.

           If    16 +17 = 33

           then 1.6 + 1.7 = 3.3


We have divided 33 by 10
OR
moved the decimal point one place to the left.
In your books work out the following
  using the same method


                 12 + 13           1.2 + 1.3

                 25 + 24           2.5 +2.4

                 44 + 43           4.4 + 4.3

TiP : do the whole numbers first
The answers are:


           25      2.5

           49      4.9

           87      8.7
L.O.2
To be able to add several numbers using a
 variety of strategies for mental addition.

To solve mathematical problems or puzzles,
    recognise and explain patterns and
              relationships.
Look at this table

13      18            11

12      14            16

17      10            15
What is the total for this column and this
                   row?

    13            18             11

    12            14             16

    17            10             15
What do you notice about the totals?


 13            18            11

 12            14            16

 17            10            15
Yes. They all add up to 42!!

13         18           11

12         14           16

17         10           15
Are there any other patterns?

13          18          11

12          14          16

17          10          15
Look at these numbers

13      18        11

12      14        16

17      10        15
This known as a 3 x 3 magic square.

   13          18          11

   12          14          16

   17          10          15
Q What do you think would happen if
 we subtract 7 from each number?



  Would it still be a magic square?
Let’s check. What is the ‘magic’ total for
           the square now?

    6             11              4

    5              7              9

   10                             8
Yes. It is 21.How could we have predicted
              this happening?

     6            11             4

     5             7             9

    10             3             8
Would the square still be magic if we aded or
subtracted ANY number from each square?


   13              18               11

   12              14               16

   17              10               15
It would have to be the same number from each
                     square.


    13             18              11

    12             14              16

    17             10              15
Let’s look at the number patterns with some
              different numbers.
Q What do you notice about the
answers we have found each square
        that we have tried?
Each answer we have had has been a
          multiple of 3!

 13           18           11

 12           14           16

 17           10           15
The total we found (42) is 14 X 3.

 13            18           11

 12            14           16

 17            10           15
Remember when we subtracted 7 from each
  number? The total (21) is 3 x 7…MAGIC


   6             11             4

   5              7             9

  10              3             8
What is the sum of the first row
         and column?
 17       10       15       4

 14        5       16      11

  8       19       6       13

  7       12       9       18
It is 46. Is this a multiple of 4?
  17       10       15       4

  14        5       16       11

   8       19       6        13

   7       12       9        18
No. It isn’t.
17   10       15     4

14    5       16     11

8    19        6     13

7    12        9     18
Do all the rows and columns
           total 46?
17      10      15       4

14      5       16      11

8       19       6      13

7       12       9      18
Yes they do. Can you find any sets
   of 4 numbers that total 46?
 17        10       15        4

 14        5        16       11

  8        19        6       13

  7        12        9       18
Let’s have a look at some.

17         10       15           4

14         5        16       11

8          19        6       13

7          12        9       18
This is made up of 4 magic squares put
              together.
17   10   15   4    17   10   15   4
14   5    16   11   14   5    16   11
8    19   6    13   8    19   6    13
7    12   9    18   7    12   9    18
17   10   15   4    17   10   15   4
14   5    16   11   14   5    16   11
8    9    6    13   8    9    6    13
7    12   9    18   7    12   9    18
Do these numbers add up to 46?
17    10   15   4    17   10   15   4
14    5    16   11   14   5    16   11
8     19   6    13   8    19   6    13
7     12   9    18   7    12   9    18
17    10   15   4    17   10   15   4
14    5    16   11   14   5    16   11
8     9    6    13   8    9    6    13
7     12   9    18   7    12   9    18
Q Will every diagonal of 4 total 46?



   On your on sheet highlight 4
       diagonals and test.
Let’s look at some of your answers.
17   10   15   4    17   10   15   4
14   5    16   11   14   5    16   11
8    19   6    13   8    19   6    13
7    12   9    18   7    12   9    18
17   10   15   4    17   10   15   4
14   5    16   11   14   5    16   11
8    9    6    13   8    9    6    13
7    12   9    18   7    12   9    18
L.O.2
To be able to add several numbers using a
 variety of strategies for mental addition.

To solve mathematical problems or puzzles,
    recognise and explain patterns and
              relationships.

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Add / Sub

  • 1. Year 7 Term 1 Room 1
  • 2. L.O.1 To be able to add and subtract any pair of two-digit numbers
  • 3. 30+40 Write the answer in your books.
  • 4. Q. How did you work that out? We can get the answer using: the number fact 3 + 4 and then applying place value x 10 We can use a similar method for subtraction LOOK…. 50 – 20 The number fact is 5 – 2 And the place value is x 10
  • 5. Try these using the same method where possible: 80 – 50 70 + 40 34 + 54 75 – 40 46 + 52 58 – 25 80+ 40
  • 6. In your book write synonyms for: + -
  • 7. L.O.2 To be able to add or subtract the nearest multiple of 10 ,100 or 1000 then adjust.
  • 8. Round these numbers: 1. To the nearest 10 34 27 78 66 55 2. To the nearest 100 167 761 354 855 21 3. To the nearest 1000 2435 7328 4982 6525 7721 Write in your books how much we had to adjust each number by.
  • 9. We can use rounding as a strategy for addition and subtraction. 93 – 69 Thus: 1. What multiple of 10 is nearest to 69? 2. What is 93 – 70? 3. Have we subtracted more or less than 69? 4. How should we adjust the answer to make it correct?
  • 10. Our sum is: 93 – 69 = ( 93 – 70 ) + 1 = 23 + 1 = 24 This can be shown on a number line. +1 -70 23 24 93
  • 11. Our sum is now: 93 – 69 = ( 93 – 70 ) + 1 = 23 + 1 = 24 This can be shown on a number line. -70 +1 23 24 93
  • 12. We are going to try this: 368 + 51. 368 + 51 = (368 + 50) + 1 = 418 + 1 = 419 Draw the number line in your books. +50 +1 368 418 419
  • 13. Try this: 286 – 97 = (286 – 100) + 3 = 186 + 3 = 189 We need a volunteer to draw the number line!
  • 14. Try this: 5250 – 1998 = (5250 – 2000) + 2 = 3250 + 2 = 3252 We need a volunteer to draw the number line
  • 15. Try this 458 + 199 = (458 + 200) – 1 = 658 – 1 = 657 We need a volunteer to draw the number line
  • 16. Do these : include the written sum and the number line. All groups: + Spheres + Prisms 289 – 98 756 – 197 2348 – 1996 645 + 69 572 + 196 5932 + 2995 584 – 97 615 - 498 3688 - 1994 1267 + 88 1546 + 997 5482 + 1988
  • 17. Look at these: 73 + 26 182 – 95 6003 – 5994 56 – 29 73 + 200 583 – 71 Q. For which of these would you use the rounding and adjusting strategy? Q . How would you tackle the other questions?
  • 18. By the end of the lesson the children should be able to: For example, work out mentally that: 274 + 96 = 370 as 274 + 100 – 4 = 374 – 4 = 370 and 4005 – 1997 = 2008 as 4005 – 2000 + 3
  • 19. Year 5 Term 2 Unit 9 Day 2
  • 20. L.O.1 To be able to recall addition and subtraction facts for each number to 20 and extending to multiples of 10.
  • 21. Write the answer in your books to the following: 15 – 7 12 + 8 9+8 3+4 7+6 11 + 11 14 – 5 12 – 4 6 + 13 8–5 17 + 6 19 – 10
  • 22. Q. What strategies can we use for quick recall? We can : 1. double and subtract or add e.g. 6 + 7 = 6 + 6 +1 2. round up or down and subtract or add the difference e.g. 8 + 12 = 8 + 10 + 2 3. Subtract even numbers by halving it and subtracting it twice e.g. 16 – 4 = 16 – 2 - 2
  • 23. We can use the same strategies with multiples of 10. Do these in your book: 70 + 60 10 +20 140 – 50 190 – 100 Can you see the similarities?
  • 24. Q. Did you see the similarities? Q. What strategies did you use?
  • 25. L.O.2 To be able to add several numbers.
  • 26. 40 + 90 + 60 + 50 Copy these numbers into your book as they are here and calculate the total. Q. How did you find the total?
  • 27. To find the total we can; 1. look for numbers that sum 100 60 + 40 2. start with the largest number first 90 + 60 +
  • 28. Now try these: 60 + 70 + 20 + 80 + 20 + 30 + 80 + 70 50 + 60 + 30 + 80 + 40 + 90 + 40 + 50 Q. What strategies did you use?
  • 29. Look at this calculation: 63 + 15 + 35 Q. What strategies do you use?
  • 30. To find the total we can; 1. look for unit pairs that make 10 35 + 15 2. start with the largest number first 63 + 35
  • 31. 1 + 2 + 3 + 4 + 5 + 5+ 6 + 7 + 8 + 9 Copy these numbers into your book and add them up. Remember to use pairing strategy.
  • 33. Q. How many pairs of numbers sum to 10? 1 + 2 + 3 + 4 + 5 + 5+ 6 + 7 + 8 + 9 = 5 X 10
  • 34. Look at this calculation: 4+4+3+5 Q. What multiplication is this equivalent to?
  • 35. To find the answer we must first do the calculation using our addition strategies. 4 + 4 + 3 + 5 = 16 16 is the equivalent to 4 X 4 Q Who got this right?
  • 36. Q. How can we represent the following as a multiplication? 18 + 20 + 22
  • 37. To find the answer we must first do the calculation using our addition strategies. 18 + 20 + 22 When we look at the numbers we can see that 18 and 22 make 40 ; a multiple of 20 20 is also a multiple of 20 That means that there are 3 multiples of 20 so 60 is the equivalent to 20 X 3
  • 38. Let’s look at this one 48 + 49 + 50 + 51 + 52 Q. What strategies could we use to find the sum?
  • 39. To find the total we can; 1. look for numbers that sum 100 48 +52 2. start with the largest number first 52 + 51 + 3. look for multiples 50 4. look for unit pairs of 10 51 + 49
  • 40. Showing your method, do the following in your books: 18 + 19 + 20 + 21 + 22 26 + 28 + 30 + 32 + 34 64 + 66 + 70 + 74 + 76 83 + 85 + 90 + 97 + 95
  • 41. Q. What strategies did you use to find the answers? Q. Which strategy do you think is best for this calculation? 18 + 19 + 20 + 21 + 22
  • 42. Copy this into your books 20 2 49 23 86 17 64 50 60 38 21 7 40 16 62 42
  • 43. In your books write down sets of numbers from the table that you can total using all the addition strategies we have looked at today.
  • 44. Year 5 Term 2 Unit 9 Day 3
  • 45. L.O.1 To be able to add near doubles including decimals.
  • 46. Look at this calculation 35 + 36 Q What strategy could you use to find the sum? Look at the numbers, they are near doubles of each other.
  • 47. To calculate the sum we simply have to double one of the numbers and adjust the answer. E.g. 35 + 36 = (35 x 2) +1 70 + 1 = 71 OR 35 + 36 = (36 x 2) -1 72 – 1 = 71
  • 48. Try these using one or all of the near doubling strategies: 41 + 42 = 85 + 82 = 53 + 50 = 11 + 15 =
  • 49. Now work out these calculations 17 + 16 and 1.7 + 1.6 Q. How did you work them out?
  • 50. To find the sum of 16 + 17 we double and adjust the numbers. 16 x 2 = 32 32 + 1 = 33 If 16 is the same as 1.6 x 10 and 17 is the same as 1.7 Q. How can this help us work out 1.6 + 1.7?
  • 51. The answer is simple. If 16 +17 = 33 then 1.6 + 1.7 = 3.3 We have divided 33 by 10 OR moved the decimal point one place to the left.
  • 52. In your books work out the following using the same method 12 + 13 1.2 + 1.3 25 + 24 2.5 +2.4 44 + 43 4.4 + 4.3 TiP : do the whole numbers first
  • 53. The answers are: 25 2.5 49 4.9 87 8.7
  • 54. L.O.2 To be able to add several numbers using a variety of strategies for mental addition. To solve mathematical problems or puzzles, recognise and explain patterns and relationships.
  • 55. Look at this table 13 18 11 12 14 16 17 10 15
  • 56. What is the total for this column and this row? 13 18 11 12 14 16 17 10 15
  • 57. What do you notice about the totals? 13 18 11 12 14 16 17 10 15
  • 58. Yes. They all add up to 42!! 13 18 11 12 14 16 17 10 15
  • 59. Are there any other patterns? 13 18 11 12 14 16 17 10 15
  • 60. Look at these numbers 13 18 11 12 14 16 17 10 15
  • 61. This known as a 3 x 3 magic square. 13 18 11 12 14 16 17 10 15
  • 62. Q What do you think would happen if we subtract 7 from each number? Would it still be a magic square?
  • 63. Let’s check. What is the ‘magic’ total for the square now? 6 11 4 5 7 9 10 8
  • 64. Yes. It is 21.How could we have predicted this happening? 6 11 4 5 7 9 10 3 8
  • 65. Would the square still be magic if we aded or subtracted ANY number from each square? 13 18 11 12 14 16 17 10 15
  • 66. It would have to be the same number from each square. 13 18 11 12 14 16 17 10 15
  • 67. Let’s look at the number patterns with some different numbers.
  • 68. Q What do you notice about the answers we have found each square that we have tried?
  • 69. Each answer we have had has been a multiple of 3! 13 18 11 12 14 16 17 10 15
  • 70. The total we found (42) is 14 X 3. 13 18 11 12 14 16 17 10 15
  • 71. Remember when we subtracted 7 from each number? The total (21) is 3 x 7…MAGIC 6 11 4 5 7 9 10 3 8
  • 72. What is the sum of the first row and column? 17 10 15 4 14 5 16 11 8 19 6 13 7 12 9 18
  • 73. It is 46. Is this a multiple of 4? 17 10 15 4 14 5 16 11 8 19 6 13 7 12 9 18
  • 74. No. It isn’t. 17 10 15 4 14 5 16 11 8 19 6 13 7 12 9 18
  • 75. Do all the rows and columns total 46? 17 10 15 4 14 5 16 11 8 19 6 13 7 12 9 18
  • 76. Yes they do. Can you find any sets of 4 numbers that total 46? 17 10 15 4 14 5 16 11 8 19 6 13 7 12 9 18
  • 77. Let’s have a look at some. 17 10 15 4 14 5 16 11 8 19 6 13 7 12 9 18
  • 78. This is made up of 4 magic squares put together. 17 10 15 4 17 10 15 4 14 5 16 11 14 5 16 11 8 19 6 13 8 19 6 13 7 12 9 18 7 12 9 18 17 10 15 4 17 10 15 4 14 5 16 11 14 5 16 11 8 9 6 13 8 9 6 13 7 12 9 18 7 12 9 18
  • 79. Do these numbers add up to 46? 17 10 15 4 17 10 15 4 14 5 16 11 14 5 16 11 8 19 6 13 8 19 6 13 7 12 9 18 7 12 9 18 17 10 15 4 17 10 15 4 14 5 16 11 14 5 16 11 8 9 6 13 8 9 6 13 7 12 9 18 7 12 9 18
  • 80. Q Will every diagonal of 4 total 46? On your on sheet highlight 4 diagonals and test.
  • 81. Let’s look at some of your answers. 17 10 15 4 17 10 15 4 14 5 16 11 14 5 16 11 8 19 6 13 8 19 6 13 7 12 9 18 7 12 9 18 17 10 15 4 17 10 15 4 14 5 16 11 14 5 16 11 8 9 6 13 8 9 6 13 7 12 9 18 7 12 9 18
  • 82. L.O.2 To be able to add several numbers using a variety of strategies for mental addition. To solve mathematical problems or puzzles, recognise and explain patterns and relationships.